Two-step fourth-order P-stable methods with phase-lag of order six for y″ = f(t, y)

A Noumerov-type method with minimal phase-lag for the integration of second order periodic initial-value problems. II: explicit method

M. M. Chawla, Priyanka Rao · Journal of Computational and Applied Mathematics · 1986 · 305 citations

Natural Sciences, Mathematics, Differential Equations +12

A one‐step method for direct integration of structural dynamic equations

Luigi Brusa, L. Nigro · International Journal for Numerical Methods in Engineering · 1980 · 209 citations

Engineering, Computational Engineering, Mathematics +17

Phase properties of high order, almostP-stable formulae

R. M. Thomas · BIT Numerical Mathematics · 1984 · 204 citations

Natural Sciences, Mathematics, Physics +10

A Noumerov-type method with minimal phase-lag for the integration of second order periodic initial-value problems

M. M. Chawla, Priyanka Rao · Journal of Computational and Applied Mathematics · 1984 · 156 citations

Natural Sciences, Physics, Differential Equations +13

High orderP-stable formulae for the numerical integration of periodic initial value problems

J. R. Cash · Numerische Mathematik · 1981 · 110 citations

Natural Sciences, Mathematics, Physics +12